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A method of representing numbers by a fixed number of significant digits, and the exponent of some base number. They are characterized in the form ${(significant digits)}*base^{exponent}$. Typically, numbers are represented with respect to base = 2 (binary).

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Calculating Debye functions to high accuracy (hundreds of bits), is it possible to be faster...

The Debye functions are defined like so: ${D_n\left(x\right)} = {\frac{n}{x^n} \cdot {\int_0^x{\frac{t^n}{e^t - 1}dt}}}$. I'm trying to evaluate the functions for $n$ from one to four and for $\left\l …
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